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Lecture
Affine Algebraic Varieties: Zariski Topology
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Commutative Algebra: Recollections
Covers fundamental concepts in commutative algebra, including rings, units, zero divisors, and local rings.
Primary Decomposition: Understanding Schemes
Explores primary decomposition and schemes in algebraic geometry, emphasizing the importance of working over non-algebraically closed fields and the concept of fibers of morphisms.
Prime ideals and local rings
Covers the concept of prime ideals and local rings, emphasizing their importance.
Ring Constructions: Structure Theorems
Explores operations on ideals and structure theorems in commutative rings.
Dedekind Rings: Factorisation and Ideal Class Group
Explores Dedekind rings, factorisation, ideal class group, heredity, separable extensions, and matrix properties.
Irreducible Factors and Noetherian Rings
Discusses irreducible factors in rings and the properties of Noetherian rings.
Dedekind Rings: Theory and Applications
Explores Dedekind rings, integral closure, factorization of ideals, and Gauss' Lemma.
Algebraic Quotients
Covers the concept of algebraic quotients in the context of a-variety.
Affine varieties: additional observations
Covers coordinate rings, closed embeddings, and operations on affine varieties.
Lie Algebras: Introduction and Structure
Introduces Lie algebras, vector spaces with a special bracket operation.